Consider the function and its inverse, . which statement describes how the x-intercept for the original function can be determined? the x-intercept for f(x) is the constant in the f(x) equation. the x-intercept for f(x) is the constant in the f–1(x) equation. the x-intercept for f(x) is the reciprocal of the constant in the f(x) equation. the x-intercept for f(x) is the reciprocal of the constant in the f–1(x) equation.

The x-intercept for f(x) is the constant in the f–1(x) equation.

Step-by-step explanation:

The x-intercept refers to the point where the graph of a function crosses the x-axis. At this point, the value of y is usually zero.

Consider a function;

The x-intercept of this function is determined by replacing f(x) with 0 and solving for x. For this function the x-intercept is;

.

Now, the inverse of the function is evaluated by substituting f(x) with x and x with y in the original function and then solve for y;

Clearly, The x-intercept for f(x) is the constant in the f–1(x) equation.

hi,

i'm 75% sure the answer is 1,1 to both lines.

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the answer

b. they are parallel and will never intersect.